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Homotopy theory, homological algebra, algebraic treatments of manifolds.

10 votes
2 answers
348 views

Affine spaces as algebras for an operad?

(at.algebraic-topology because I don't know who else thinks about operads) Let $A$ be an affine space, i.e. a torsor over (the abelian group underlying) a vector space $V$ over a field $K$. Then for …
Yuri Sulyma's user avatar
  • 1,838
11 votes
0 answers
329 views

$K$-theory spectrum of the category of finite groups

(I asked some people this question in person and got the answer "no", but wanted to see if the Internet had more to say)$ \newcommand{\FinGrp}{\mathbf{FinGrp}} $ Way back in my first group theory cou …
Yuri Sulyma's user avatar
  • 1,838
3 votes

What are the potential applications of perfectoid spaces to homotopy theory?

Edit Sep 2023: the ideas below have now been developed more thoroughly in my new paper Prisms and Tambara functors I As Peter points out, it is more reasonable to look for connections between prisms …
46 votes
2 answers
4k views

What are the potential applications of perfectoid spaces to homotopy theory?

This year's Arizona Winter School was on perfectoid spaces, and there were quite a few homotopy theorists in the audience. I'd like to get a "big list" of reasons homotopy theorists might care about p …